nuclear detergent + MF/YZZ

# THE PROBLEM IS THAT with:

def cathie2(c):

    ''' This is a variant of the one above just using a differnt formula
        according to wolfram alpha, but i t gives different output?
        And with x6 as was shown by triel good be.

        Use this at least with 'Standard Atonic Weight'.s

        This is a variation of e=mc**2 supposedly
        '''
    return((4*(sqrt(2))/((1/c)*5/2)))

# FOR .. if we put cathie2(yzz(80000)*sqrt(2))) we get in the progression from 8 to 80 to 800, always resulting values
# that are "harmonic" higher than say 440 hz  or say 441378.7586206896 whatever, the exponent from 10^n doesn't matter
# it seems but are we sure we want to increase .. maybe better with example:

#>>> alpha=yzz(800000)
#>>> alpha2=yzz(8000000)
#>>> cathie2(alpha*sqrt(2))
#441378.7586206896
#>>> cathie2(alpha2*sqrt(2))
#4413792.551724139

# you see for each exponent of 8 like 80, 800 we move away from 440 not sure we want that. ideally perhaps it should be around
# 438.7 somewhere between what would be between notes (say on a piano) of Bb and C somewhere, see "Randal Roffe - Harmonic Resonance"
# http://rexresearch.com/articles/roffe.htm

#..
# YZZ + various functions ##

# Establishing numerals_:_: /  Reciprocal & reverse-pentacle as one can see all these are derived from 2, 5 and n and 1/x
# (inverse/reciprocal).

# hello! 2/5 is included because 2*5=10 also because say 6/2 and 6*5 is 3 and 30 respect.
# so *2/5 is more like first raising the stuff then also raising without increase exponent
# i think, # also it might # be times 0.4 because 5/2 is 0.4 and because 2/5 is 0.4. ###


def multacle(n):return (pentacle(n)*repentacle(n))
def pentsum(n):return (pentacle(n)+repentacle(n))
def binary_shift(n,m):return(lshift(n,m))
def pentacle(n):return 1/(n*5/2)
def repentacle(n):return 1/(n*2/5)
def harmonic(n):return(pentsum(n)*n) # returns approx. 29...always..
# above, equals 29/10..but we need the variable n(N) actually sometimes the computer "segfaults" and one get trailing zeroes
# followed by some digit which might interest some using these blinges things.

# OK HEY HO. THIS is the "YZZ" function we want into Mathematic(A) that also creates alternatives
# to pairs of primes if x/y is printed along with it self cosmos / someone. some other so-called prime
# factorials  these, prime factorials because they arrive in pairs like higher primes can do.

def yzz(n): #returns some multiples of 4 or 5 per 29..etc.
    y=0
    for x in range(1,n):
        y=y+(x/2.9) # CORRECTED ERROR harmonic(n) is 2.9 sorry :(
        # so here we could insert next line
        # print(x,y) # to get factorials
    return(y/n)